See the attachment (77-7) for the problem. and you should also see the examples in section 77 in order to solve it. i also, attached section 77(example1-1 and example1-2). Thank you
see the attachment for the problems. Thank you
Four complex variable questions (83-5, 85-5, 7, 13)
see the attachment for the problems. --- - Find the region onto which the half plane y>0... - Find the image of the quantrant x>1, y>0... - Describe geometrically the transformation w=1/(z-1). - Using the exponential formz = re^(i x theta) of z... ---- (See attached file for full problem description)
Four complex variable problems (87-4,5,6,10)
see the attachment for the problems --- - Find the bilinear transformation that maps... - Show the disposition of two linear fractional transformations... - A fixed point of transformation w = f(z)... - Show that there is only linear fractional transformation that maps... --- (See attached file for full problem descri ...continues
complex variables (88-1, 3, 89-3, 5)
See the attachment for the problems --- - transformation maps the half plane Im z>0... - finding the inverse of the transformation... - Vertical half lines... - Verify that the interior of a rectangular region... --- (See attached file for full problem description)
Two complex variable problems (90-4,7) two problems
see the attachment for the problems. --- - the image of the closed rectangular region... - principal branch of the square root... --- (See attached file for full problem description)
See the attachment for the problems. --- - Lef f be a function which is analytic inside... - Write and equation... --- (See attached file for full problem description)
Four complex variable problems (80-5,6, 80-10)
See the attchment for the problems. --- - Suppose the function f is analytic inside... - Determine the number of zeros... - Write f(z) - z^n and... - Any polynomial... --- (See attached file for full problem description)
see the attachments for the problems. (See attached file for full problem description)
(See attached file for full problem description)